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Abstract: Given a geometrical theory, we give a site model, defined as a forcing relation, which is complete for this theory. This model is what is called also the generic model of a geometric theory [2]. What is interesting is that this model can be defined without references to logic and the forcing conditions are simply finite sets of atomic formulae, contrary to the model construction in [2, 9]. This model is inspired from [4]. (Update)
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BibTeX entry: (Update)
@misc{ coquand-completness,
author = "Thierry Coquand",
title = "A Completness Proof for Geometrical Logic",
url = "citeseer.ist.psu.edu/620373.html" }
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